A solid is in the form of a cone with vertical height h mounted on the top base of a - Maths - Surface Areas and Volumes

Question

A solid is in the form of a cone with vertical height h mounted on
the top base of a right circular cylinder of height h/3 The
circumference of the base of the cone and that of a cylinder are
both equal to c If v is the volume of the solid, prove that c =
4*whole root(3pi*r/7h)

Shivam Mishra · Accepted Answer

Dear Student,
Refer the following link:

https://www meritnation
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A solid is in the form of a cone with vertical height h mounted on the top base of a right circular cylinder of height h/3. The circumference of the base of the cone and that of a cylinder are both equal to c. If v is the volume of the solid, prove that c = 4*whole root(3pi*r/7h)

A solid is in the form of a cone with vertical height h mounted on the top base of a right circular cylinder of height h/3. The circumference of the base of the cone and that of a cylinder are both equal to c. If v is the volume of the solid, prove that c = 4whole root(3pir/7h)